Prove that: AQ= 1/2 x (Perimeter of ΔABC)
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Given: A circle touching the side BC of ΔABC at P and AB, AC produced at Q and R respectively
. Proof: Lengths of tangents drawn from an external point to a circle are equal.
⇒ AQ = AR, BQ = BP, CP = CR
. ∴ AQ is the half of the perimeter of ΔABC.
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